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2∣∂x∂y∑xy∫xy∫xy>βθ↔+⌊x⌋∞∣2^{\left|\frac{\partial x}{\partial y}\sum_x^y\int_x^y\int_x^y>\beta\theta\leftrightarrow+\lfloor x\rfloor\infty\right|}2∣∂y∂x∑xy∫xy∫xy>βθ↔+⌊x⌋∞∣
∞\infty∞
∝\propto∝
θ\thetaθ
β\betaβ
∑xy∑xy∏xy−∂x∂ylimx→y\sum_x^y\sum_x^y\prod_x^y-_{\frac{\partial x}{\partial y}\lim_{x\rightarrow y}}x∑yx∑yx∏y−∂y∂xlimx→y (a)
∣∂x∂ylogxydxdylimx→yxy‾xy→∑xy⌊x⌋⌈x⌉∂x∂y∂x∂y∫xy2dxdylogxy∣\left|\frac{\partial x}{\partial y}\log_xy\frac{\text{d}x}{\text{d}y}\lim_{x\rightarrow y}\overline{xy}\overrightarrow{xy}\sum_x^y\lfloor x\rfloor\sqrt{\lceil x\rceil_{\frac{\partial x}{\partial y}\frac{\partial x}{\partial y}\int_x^{y^2\frac{\text{d}x}{\text{d}y\log_xy}}}}\right|∣∣∣∣∣∂y∂xlogxydydxx→ylimxyxyx∑y⌊x⌋⌈x⌉∂y∂x∂y∂x∫xy2dylogxydx∣∣∣∣∣
π\piπ
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